The Voronoi diagram (VD) and the Delaunay triangu-lation (DT) can be used for modelling different kinds of data for different purposes. These two structures are attractive alternatives to rasters to discretise a continu
This paper introduces procedures involving the recursive construction of Voronoi diagrams and Delaun...
DelaunayTriangulation.jl: Delaunay triangulation and Voronoi tessellations of planar point sets
International audienceThe three-dimensional A-shape is based on a mathematical formalism which deter...
Abstract: The Voronoi diagram is a fundamental structure in computational geometry and arises natura...
Voronoi diagrams (VD) describe spatial relationships among a given set of input sites. The family of...
This paper is a review of Voronoi diagrams, Delaunay triangula-tions, and many properties of special...
Fields as found in the geosciences have properties that are not usually found in other disciplines: ...
<p>The red lines are the segments of the Voronoi tessellation, the black ones are the edges of the D...
Voronoi diagrams are powerful for solving spatial problems among particles and have been used in man...
AbstractA method, which utilises the Delaunay criterion, is described by which computational grids c...
To support the need for interactive spatial analysis, it is often necessary to rethink the data stru...
A (t,ε)-approximate Voronoi diagram (AVD) is a partition of space into constant complexity cells, wh...
Abstract. The Voronoi diagram is a widely used data structure. The theory of algorithms for computin...
<p>The Delaunay triangulation and its dual, the Voronoi tessellation for a random set of points. The...
Traditional polygon-arc-node topology is standard in vector GIS, but it has its limitations. This is...
This paper introduces procedures involving the recursive construction of Voronoi diagrams and Delaun...
DelaunayTriangulation.jl: Delaunay triangulation and Voronoi tessellations of planar point sets
International audienceThe three-dimensional A-shape is based on a mathematical formalism which deter...
Abstract: The Voronoi diagram is a fundamental structure in computational geometry and arises natura...
Voronoi diagrams (VD) describe spatial relationships among a given set of input sites. The family of...
This paper is a review of Voronoi diagrams, Delaunay triangula-tions, and many properties of special...
Fields as found in the geosciences have properties that are not usually found in other disciplines: ...
<p>The red lines are the segments of the Voronoi tessellation, the black ones are the edges of the D...
Voronoi diagrams are powerful for solving spatial problems among particles and have been used in man...
AbstractA method, which utilises the Delaunay criterion, is described by which computational grids c...
To support the need for interactive spatial analysis, it is often necessary to rethink the data stru...
A (t,ε)-approximate Voronoi diagram (AVD) is a partition of space into constant complexity cells, wh...
Abstract. The Voronoi diagram is a widely used data structure. The theory of algorithms for computin...
<p>The Delaunay triangulation and its dual, the Voronoi tessellation for a random set of points. The...
Traditional polygon-arc-node topology is standard in vector GIS, but it has its limitations. This is...
This paper introduces procedures involving the recursive construction of Voronoi diagrams and Delaun...
DelaunayTriangulation.jl: Delaunay triangulation and Voronoi tessellations of planar point sets
International audienceThe three-dimensional A-shape is based on a mathematical formalism which deter...